Chemistry is the science of matter and its transformations. At the heart of these transformations are chemical reactions, where substances combine or break apart to form new substances. But how do we understand and predict these changes? The answer lies in fundamental laws of chemical combination that govern how elements combine to form compounds. These laws provide a foundation to understand the quantitative relationships in chemical reactions - how much of each substance is involved and produced.
In this section, we will explore three key laws:
Understanding these laws will help you grasp the basics of chemical reactions, prepare for entrance exams like NERIST NEE, and build a strong foundation for more advanced chemistry topics.
Definition: The law of conservation of mass states that mass is neither created nor destroyed in a chemical reaction. This means the total mass of the reactants before a reaction is equal to the total mass of the products formed.
Why is this important? It tells us that during a chemical change, atoms are simply rearranged, not lost or gained. This principle allows chemists to balance chemical equations and predict amounts of substances involved.
Historical Background: Antoine Lavoisier, a French chemist in the 18th century, conducted experiments carefully measuring masses before and after chemical reactions. He showed that even when substances seemed to disappear or appear, the total mass remained constant. This discovery laid the foundation of modern chemistry.
graph TD Reactants[Reactants: 12 g Mg + 32 g O₂] Products[Products: 44 g MgO] Reactants -->|Mass = 44 g| Products
Diagram Explanation: This flowchart shows magnesium (Mg) reacting with oxygen (O₂) to form magnesium oxide (MgO). The total mass of reactants (12 g + 32 g = 44 g) equals the mass of the product (44 g), illustrating conservation of mass.
Definition: The law of definite proportions (also called the law of constant composition) states that a chemical compound always contains the same elements combined in the same fixed proportion by mass, regardless of the sample size or source.
For example, water (H₂O) from any source will always have hydrogen and oxygen in a mass ratio of approximately 1:8.
| Sample Source | Mass of Hydrogen (g) | Mass of Oxygen (g) | Mass Ratio (Oxygen : Hydrogen) |
|---|---|---|---|
| River Water | 2 | 16 | 8 : 1 |
| Distilled Water | 1 | 8 | 8 : 1 |
| Rain Water | 0.5 | 4 | 8 : 1 |
This consistency proves that water is always composed of hydrogen and oxygen in the same fixed mass ratio, no matter where it comes from.
Definition: When two elements combine to form more than one compound, the masses of one element that combine with a fixed mass of the other are in ratios of small whole numbers.
This law was formulated by John Dalton and helps explain the existence of multiple compounds made from the same elements but in different proportions.
In the example above, carbon combines with oxygen to form two compounds:
The ratio of oxygen masses combining with a fixed mass of carbon is \( \frac{16}{32} = \frac{1}{2} \), a simple whole number ratio, confirming the law.
Step 1: Write the balanced chemical equation:
\(\mathrm{2Mg} + \mathrm{O_2} \rightarrow \mathrm{2MgO}\)
Step 2: Calculate moles of magnesium:
Atomic mass of Mg = 24 g/mol
Moles of Mg = \(\frac{24 \text{ g}}{24 \text{ g/mol}} = 1 \text{ mol}\)
Step 3: From the equation, 2 moles Mg produce 2 moles MgO, so 1 mole Mg produces 1 mole MgO.
Step 4: Calculate mass of MgO formed:
Molar mass of MgO = 24 (Mg) + 16 (O) = 40 g/mol
Mass of MgO = 1 mole x 40 g/mol = 40 g
Answer: 40 g of magnesium oxide is formed.
Step 1: Recall that water (H₂O) has hydrogen and oxygen in a fixed mass ratio of 1:8.
Step 2: Total mass = mass of hydrogen + mass of oxygen
Let mass of hydrogen = \(m_H\), then mass of oxygen = \(8 m_H\)
So, \(m_H + 8 m_H = 18 \text{ g} \Rightarrow 9 m_H = 18 \text{ g}\)
Step 3: Calculate \(m_H\):
\(m_H = \frac{18}{9} = 2 \text{ g}\)
Step 4: Calculate mass of oxygen:
\(m_O = 8 \times 2 = 16 \text{ g}\)
Answer: 16 g of oxygen is present in 18 g of water.
Step 1: Atomic masses: C = 12 g/mol, O = 16 g/mol
Step 2: In CO, 1 mole contains 12 g C and 16 g O.
Oxygen mass in CO = 16 g for 12 g carbon.
Step 3: In CO₂, 1 mole contains 12 g C and 32 g O (2 x 16 g).
Oxygen mass in CO₂ = 32 g for 12 g carbon.
Step 4: Calculate ratio of oxygen masses:
\(\frac{16}{32} = \frac{1}{2}\)
Answer: Oxygen masses combine with carbon in a 1:2 ratio in CO and CO₂, confirming the law of multiple proportions.
Step 1: Fix mass of nitrogen = 7 g in both compounds.
Step 2: Mass of oxygen in NO = 8 g, in NO₂ = 16 g.
Step 3: Calculate ratio of oxygen masses combining with fixed nitrogen mass:
\(\frac{8}{16} = \frac{1}{2}\)
Step 4: The ratio is a small whole number (1:2), confirming the law of multiple proportions.
Answer: The law is verified for nitrogen oxides.
Step 1: Total mass of reactants = 50 g + 30 g = 80 g
Step 2: According to the law of conservation of mass, total mass of products = 80 g
Step 3: Given one product mass = 60 g
Step 4: Mass of other product = 80 g - 60 g = 20 g
Answer: The other product weighs 20 g.
When to use: To ensure correct mass calculations in chemical reactions.
When to use: To quickly solve problems involving definite proportions.
When to use: When converting between grams and moles or combining masses.
When to use: To simplify ratio calculations in multiple compounds.
When to use: While attempting NERIST NEE chemistry section.
Progress tracking is paywalled — subscribe to mark subtopics as understood and save your streak.
Go to practice →